a high school athletic department.baught 40 soccer uniforms at a cost of $3,000. after soccer season they returned some of the uniforms but only received $40 per uniform. what was the difference between what they paid for each uniform and what they got for each return?

Answers

Answer 1

Answer: They purchased 40 uniforms. If you divide 3,000 by 40, you'll find the amount that they paid for each uniform.

3,000 divided by 40 is 75. They paid $75 per uniform. To find the difference between the original price and the returned money, subtract 40 from 75.

75 minus 40 is 35. The difference between what they paid for each uniform and what they got for each return is $35.

Answer 2

Answer:

Answer: 35

Step-by-step explanation:

They purchased 40 uniforms. If you divide 3,000 by 40, you'll find the amount that they paid for each uniform.

3,000 divided by 40 is 75. They paid $75 per uniform. To find the difference between the original price and the returned money, subtract 40 from 75.

75 minus 40 is 35. The difference between what they paid for each uniform and what they got for each return is $35.

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23.069 rounded to the nearest hundredth

Which is equivalent to 3x/x+5 - x-5/x

Answers

Answer:

B. $(2x^2+25)/(x(x+5))$

Step-by-step explanation:

$x((3x)/(x+5))-(x+5)((x-5)/(x))$

= $(3x^2)/(x(x+5)) - ((x-5)(x+5))/(x(x+5)) = (3x^2-(x-5)(x+5))/(x(x+5))$

= $(3x^2-(x^2-25))/(x(x+5))$

= $(2x^2+25)/(x(x+5))$

1.228193 rounded to the nearest hundred thousandths place

Answers

The rounding number of 1.228193 rounded to the nearest hundred thousandths place will be;

⇒ 1.228190

What is rounding off?

Rounding numbers refers to changing a number's digits such that it approximates a value. The provided number is more simply represented by this value. For example, 700,000 rather than 698,869 could be used to express a town's population.

Given that;

The number is,

⇒ 1.228193

Now,

For rounded the number nearest hundred thousandths place we see the number on the place of ten thousandths place, and if the number is more than or equal to 5 then we add 1 on the ten thousandths place number and if the number is less than 5 then we cannot do anything in ten thousandths place.

Here, On the number;

The number on hundred thousandths place = 3 < 5

So, The rounding number of 2,617 rounded to the nearest hundred thousandths place will be;

⇒ 1.228190

Thus, The rounding number of 2,617 rounded to the nearest hundred thousandths place will be;

⇒ 1.228190

Learn more about the rounding number visit:

brainly.com/question/1582028

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Answer:1.22819

Step-by-step explanation:

since 9 is in the hundred thousandths place, check the number to the right which is 3. Because 3 is below 5 we do not round up, leaving the answer to be 9. So the answer is 1.22819.

What is the answer to 5 to the power of 0

Answers

5 to the power of 0 is always one

it equals to one. Anything to the power of 0 is 1

Which is greater 1/3 or 1/8

Answers

1/3= 0.333333

1/8=0.125

So definitely 1/3 is bigger.

1/3 is greater because it is equal to 0.33333......
1/8 is equal to 0.125. :D

the most popular pizza at pavones pizza is the 10 inche personal pizza with one topping what is the area of a pizza with a diameter of 10 inches (area of circle)

Answers

diameter/2=radius
area=pir^2

d=10
d/2=10/2=5=r
area=pi5^2
area=pi25
area=25pi in^2
if you want
aprox pi=3.141529
area=78.5398 in^2
round if nececary

78.54in^3

A=1/2pid^2<---------------Formula

Always you the formula

1.explain how you could use what you have learned to calculate the height of the leaning tower of pisa on a sunny day. 2.research other real-world situations where triangulation is used. post your findings for your fellow students to see. what questions do you still have about the unit?

Answers

Answer:

1. The slant height of the tower of Pisa is $√(H_v^2 + L_s^2)$

Where:

$H_v$ = Vertical height of the tower of Pisa (Required)

$L_s$ = Length of from the base of the tower to the point where the top is directly up above

2. Calculation of time using the length our shadow

Step-by-step explanation:

1) As the sun is rising, we measure the our shadow and the measure the shadow cast by the leaning side of the tower of Pisa, then we use similar triangles to calculate the vertical height of the tower of Pisa as follows;

$(Our \, Height \, (known))/(Length \, of \, our \, shadow \, (known)) = ( Vertical \, height \, of \, the \, tower \, of \, Pisa \, (Required) \, H_v)/(Length \, of \, the \, shadow \, cast \, by \, the \, slant \, side \, of \, the \, tower \, of \, Pisa, \ L_V)$

$Vertical \, height \, of \, the \, tower \, of \, Pisa \, (Required) \, H_v} = (Our \, Height \, (known) * L_v)/(Length \, of \, our \, shadow \, (known))$

Then, at exactly noon, or when the Sun is directly overhead the tower casting a shadow, we measure the length of the covering from the the base to end of the shadow where the tip is directly up ahead (which can be done by measuring the base of the tower to the point where the top of the tower is directly up above), we call this length $L_s$

Then, the slant height of the tower of Pisa = $√(H_v^2 + L_s^2)$

2. Other real world situation is the calculation of the time of the day using our shadow and triangulation.

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